Digital image reconstruction in the spectral domain utilizing the Moore-Penrose inverse

DOI10.1155/2010/750352zbMath1189.94016OpenAlexW1989425544WikidataQ58653322 ScholiaQ58653322MaRDI QIDQ980647

Vasilios N. Katsikis, Dimitrios Pappas, Spiros Chountasis

Publication date: 29 June 2010

Published in: Mathematical Problems in Engineering (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/226464

Mathematics Subject Classification ID

Theory of matrix inversion and generalized inverses (15A09) Image processing (compression, reconstruction, etc.) in information and communication theory (94A08)

Related Items (10)

Application of the least squares solutions in image deblurring ⋮ A parallel computing method based on zeroing neural networks for time-varying complex-valued matrix Moore-Penrose inversion ⋮ Weighted generalized Moore-Penrose inverse ⋮ Existence and Representations of Solutions to Some Constrained Systems of Matrix Equations ⋮ Deconvolution of defocused image with multivariate local polynomial regression and iterative Wiener filtering in DWT domain ⋮ Application of the partitioning method to specific Toeplitz matrices ⋮ Computing the pseudoinverse of specific Toeplitz matrices using rank-one updates ⋮ Image deblurring process based on separable restoration methods ⋮ Image reconstruction from an efficient number of moment-based projections ⋮ Removal of blur in images based on least squares solutions

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Outlier robust corner-preserving methods for reconstructing noisy images
• Applications of the Moore-Penrose inverse in digital image restoration
• Generalized inverses. Theory and applications.
• Fast computing of the Moore-Penrose inverse matrix
• On image analysis by the methods of moments
• On the reconstruction aspects of moment descriptors
• Image analysis by Tchebichef moments
• The Pseudo-Inverse of a Product

This page was built for publication: Digital image reconstruction in the spectral domain utilizing the Moore-Penrose inverse